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Stress analysis of superconducting magnets.

机译:超导磁体的应力分析。

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摘要

Closed form solutions to the stress analysis for an elastic coil of superconducting magnets, which include isotropic Green's functions solution and orthotropic generalized plane strain analysis, are presented. The prediction of stress and strain is essential for both mechanical and electrical design of high field superconducting magnets. The generalized plane strain analysis provides an analytical formulation for the axisymmetric state of stress and strain in the midplane of a superconducting magnet, where shear stress is negligible. This formulation takes into account the effect of the axial body force. The full axisymmetric stress analysis in terms of Green's functions provides the components of stress throughout the coil and includes the shear stress in addition to the normal stresses. Green's functions method permits the development of a solution irrespective of the type of the field or its distribution within the coil. Green's functions are derived by using finite integral transforms in an interval appropriate for a coil, e.g., finite Hankel transform. A comparison of the analytical results with the finite element methods is presented to confirm the validity of the solutions. The results show good agreement for both generalized plane strain analysis and Green's functions solution with the results of finite element methods.
机译:提出了超导磁体弹性线圈应力分析的闭式解,包括各向同性格林函数解和正交各向异性广义平面应变分析。应力和应变的预测对于高场超导磁体的机械和电气设计都是至关重要的。广义平面应变分析为超导磁体的中平面(其中剪应力可忽略不计)的轴对称应力和应变状态提供了解析公式。该公式考虑了轴向力的作用。就格林函数而言,完整的轴对称应力分析提供了整个线圈中的应力分量,除正应力外还包括剪切应力。 Green的函数方法允许开发一种解决方案,而与磁场的类型或其在线圈中的分布无关。通过在适合线圈的间隔中使用有限积分变换(例如有限汉克尔变换)来导出格林函数。分析结果与有限元方法进行了比较,以确认解决方案的有效性。结果与有限元方法的结果在广义平面应变分析和格林函数解上都显示出良好的一致性。

著录项

  • 作者

    Vaghar, Mohammad Reza.;

  • 作者单位

    University of Florida.;

  • 授予单位 University of Florida.;
  • 学科 Applied Mechanics.;Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 1996
  • 页码 149 p.
  • 总页数 149
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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